Definition of Theorem and Axiom
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hey frnd...
Theorem is that which is proved by a method and it can do my be applied on that topic.
Axiom is a sentence which is not proved by it's true for all condition.
Hope this helps you...☺☺❤❤
Theorem is that which is proved by a method and it can do my be applied on that topic.
Axiom is a sentence which is not proved by it's true for all condition.
Hope this helps you...☺☺❤❤
Answered by
1
HEY MATE.....
An axiom is a statement that is considered to be true, based on logic; however, it cannot be proven or demonstrated because it is simply considered as self-evident. Basically, anything declared to be true and accepted, but does not have any proof or has some practical way of proving it, is an axiom. It is also sometimes referred to as a postulate, or an assumption.
A theorem, by definition, is a statement proven based on axioms, other theorems, and some set of logical connectives. Theorems are often proven through rigorous mathematical and logical reasoning, and the process towards the proof will, of course, involve one or more axioms and other statements which are already accepted to be true.
HOPE THIS HELPS YOU
An axiom is a statement that is considered to be true, based on logic; however, it cannot be proven or demonstrated because it is simply considered as self-evident. Basically, anything declared to be true and accepted, but does not have any proof or has some practical way of proving it, is an axiom. It is also sometimes referred to as a postulate, or an assumption.
A theorem, by definition, is a statement proven based on axioms, other theorems, and some set of logical connectives. Theorems are often proven through rigorous mathematical and logical reasoning, and the process towards the proof will, of course, involve one or more axioms and other statements which are already accepted to be true.
HOPE THIS HELPS YOU
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